The problem asks to find $(g \circ f)(-4)$, which represents the composition of two functions, $g(x)$ and $f(x)$.

From the image, we see that:

• $g(x) = x + 2$
• $h(x) = x^3 - 2x$

But it's unclear whether you're meant to compose $g$ with $f(x)$ or $h(x)$. I will assume that $f(x) = h(x)$, and thus $f(x) = x^3 - 2x$. If this assumption is incorrect, feel free to clarify!

Now, let's proceed step by step:

1. The composition of functions means evaluating $g(f(x))$. That is, we first evaluate $f(x)$, and then substitute the result into $g(x)$.
2. We need to find $(g \circ f)(-4)$, which means evaluating $f(-4)$ and then using that value in $g(x)$.

Let's calculate that:

• First, evaluate $f(-4)$: